Factoring a Polynomial

x² + 5x + 6

x² + 6x + 8

x² + 6x + 5

x² + 7x + 12

(m + 2)(m +6)

(m + 1)(m + 7)

(m + 4)(m + 4)

(m + 3)(m + 5)

(n - 1)(n - 1)

(n - 2)(n - 1)

(n - 3)(n + 1)

(n + 1)(n +1)

x² + 8x - 20

x² - 10x + 16

x² - 10x + 24

x² + 10x - 24

$$-\left(x^4-14x^2+45\right)=0$$  

$$-\left(x^4-14x^2-45\right)=0$$

$$-\left(x^2-9\right)\left(x^2-5\right)=0$$  

$$x=\pm3,\ \pm\sqrt[]{5}$$  

$$x=\pm3,\ \pm\sqrt[]{5}i$$

(x+4)(x+1)

(x-4)(x+1)

(x-4)(x-1)

(x+4)(x-1)

$$16x^2$$  

$$-1$$  

$$\left(16x^2-1\right)$$  

$$\left(4x+1\right)\left(4x-1\right)$$  

$$x\ =3,\ \pm\frac{1}{4}$$  

$$x=\pm3,\ \pm4$$

$$\left(8x+1\right)\left(2x-1\right)$$  

$$\left(x+3\right)$$  

$$+1$$  

$$2(x + 2)^2$$

$$2(x - 2)^2$$

$$(2x + 4)(x + 2)$$

$$(x + 4)^2$$

(x + 12)(x - 3)

(x + 9)(x - 4)

(x - 12)(x + 3)

(x - 9)(x - 4)